defense prashant
TRANSCRIPT
MASTERS THESIS DEFENSE
REMOVAL OF LUNAR DUST INSIDE CONFINED SPACE AND
EFFECT OF SHAPE IRREGULARITY ON PARTICLE
MIGRATION
Presented By
Prashant M. Ghadge
Advisor : Dr. Xianchang Li
Department of Mechanical Engineering
(Lamar University, Beaumont, Texas)
Part I
Tracking of Irregular Shaped
Particle
Part II
Modeling and Simulation
of Lunar Dust Remover
PART I: TASKS
1. Literature review
2. Effect of shape on force coefficients
3. Tracking algorithm
4. Application of UDF
5. Particle tracking
6. Results
Various Shapes
STUDY OF SHAPE
Source:<www.sandgrains.com>
Moon dust from Apollo 11
MOTION STUDY
ΔT
ΔT
Translation
(CD & CL)
Rotation
(T & θ)+
(Time Step)
From θ T
α=T/I
ω = ω0 + αt
θp = θ0 + ωt + ½ αt2
θf = tan-1(Vyrel/Vxrel)
θ = θp - θf
θ CD and FD
θ0 = θ and ω0= ω
Steps
or
Domain
TRANSLATION
STOP
START
I, m, θ, CD, CL & T
CD & CL
Y
N
MODEL TO STUDY TRANSLATION
V
Elliptical barrier tilted
at different angle
0.05 X 0.1 m
2D flow path
Elliptical Barrier
X
Y
FORCES ACTING ON THE BARRIER
FD = Drag force (N)
FD = CD 1/2 ρ V2 A
FL = Lift force (N)
FL = CL 1/2 ρ V2 A
CD = Drag coefficient
CL = Lift coefficient
ρ = Density of fluid
V = Flow velocity
A = Characteristic frontal
area of the body
Drag
Lift
Gravity
Velocity vectors at elliptical barrier
VARIATION WITH ANGLE
Variation of Coefficient
of Drag
Variation of Coefficient
of Lift
VARIATION OF CD WITH ANGLE
From θ T
α=T/I
ω = ω0 + αt
θp = θ0 + ωt + ½ αt2
θf = tan-1(Vyrel/Vxrel)
θ = θp - θf
θ CD and FD
θ0 = θ and ω0= ω
Steps
or
Domain
ROTATION
STOP
START
I, m, θ, CD, CL & T
Torque T
Y
N
STUDY OF TORQUE
Torque = Force × Displacement
Pressure Force Shear Force
VARYING TORQUE WITH ANGLE
UDF FOR ELLIPTICAL PARTICLE
Relative Angle
Relative Reynolds
Number
Drag
Lift
STRAIGHT CHANNEL
Spherical
Particle Track
Comparison of
Spherical & Elliptical
Particle Track
6.4
0 Sec
ELBOW CHANNEL
133
0 Sec
5m
5m
X
Y
Spherical
Particle Track
Comparison of
Spherical & Elliptical
Particle Track
From the study of forces
CD and CL decreases with Re
T increases with Re
Graph follows similar pattern
SHAPE is important factor
RESULTS AND DISCUSSION
Dust
Remover
Air
Filter
Enclosed
Capsule
WallOuter Door
Inlet
Outlet
Inner Door
PART II : LUNAR DUST REMOVER
Blower
BOUNDARY CONDITIONS AND PARAMETERS
Boundary Conditions
1. Inlet : Velocity inlet
2. Outlet : Pressure Outlet
3. Sidewall : Wall
4. Object : Wall
Parameters
1. Velocity = 4 m/s
2. Swirl components :
Radial = 0.3
Tangential = 0.3
Axial = -1
3. Re = 250,000
0 Sec
18
RECTANGULAR MODEL
Pro-E model
Velocity Pathlines
Simple flow
Particle Track
Swirl flow
CYLINDRICAL MODEL
Pro-E model
Particle Track
Simple flow
Velocity Pathlines
Swirl flow
0 Sec
11.8 1
0 m/s
MORE DUST REMOVER MODEL
Pear Shaped ModelDome Shaped Model
DOME SHAPED MODEL
Particle track
Swirl flow
Velocity pathlines and vectors
Simple flow
PEAR SHAPED MODEL
Particle track
Swirl flow
Velocity vectors
Swirl flow
Model Flow type
Particle Escaped
out of 100
In 30 Sec. In 60 Sec.
RectangularSimple 28 37
Swirl 30 54
CylindricalSimple 52 75
Swirl 32 50
Dome ShapeSimple 85 89
Swirl 57 87
Pear ShapeSimple 47 49
Swirl 100 100
COMPARISON: PARTICLE ESCAPED
COMPARISON OF MODELS
Particles
Removed
Out of 100
Models
From the study of Lunar dust remover
Pear Shaped Model:
I. Particle Escaped = 100
II. Maximum Time = 21 Sec
III. Mass of Air Needed = 12.6 kg
IV. Better Design
RESULTS AND DISCUSSION
CONCLUSION
1. UDF for lift, drag and torque
2. Tracking of elliptical particle
3. Model: Pear shaped
4. Flow: Swirl
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